Match List-I with List-IIList-IList-IIa C - A-B - 0i b A - C - B - 0ii c B - A - C - 0iiid A - B - Civ Choose the correct answer from the options given below-

Applying triangle law of vectors to the diagrams, given in list II, (i) B=A+C ∴B A C=0 This matches with (c) (ii) C=A+B This matches with (d) (iii) C+B=A ∴A ...

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Standard XII

Physics

Vectors and Its Types

Match List-I ...

Question

Match List-I with List-II

List-I List-II

(a) $\to C - \to A - \to B = 0$ (i)

(b) $\to A - \to C - \to B = 0$ (ii)

(c) $\to B - \to A - \to C = 0$ (iii)

(d) $\to A + \to B = \to C$ (iv)

Choose the correct answer from the options given below:

(a) \to (i v), (b) \to (i i i), (c) \to (i), (d) \to (i i)

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(a) \to (i v), (b) \to (i), (c) \to (i i i), (d) \to (i i)

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(a) \to (i i i), (b) \to (i i), (c) \to (i v), (d) \to (i)

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(a) \to (i), (b) \to (i v), (c) \to (i i), (d) \to (i i i)

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Solution

The correct option is A $(a) \to (i v), (b) \to (i i i), (c) \to (i), (d) \to (i i)$
Applying triangle law of vectors to the diagrams, given in list-II,

$(i)$ $\to B = \to A + \to C$
$∴ \to B - \to A - \to C = 0$
This matches with $(c)$

$(i i)$ $\to C = \to A + \to B$
This matches with $(d)$

$(i i i)$ $\to C + \to B = \to A$
$∴ \to A - \to C = \to B$
This matches with $(b)$

$(i v)$ $\to A + \to B = \to C$
$∴ \to C - \to A - \to B = 0$

This matches with $(a)$

Hence, $(B)$ is the correct answer.

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List-I	List-II
(a) $\to C - \to A - \to B = 0$	(i)
(b) $\to A - \to C - \to B = 0$	(ii)
(c) $\to B - \to A - \to C = 0$	(iii)
(d) $\to A + \to B = \to C$	(iv)

Match List-I with List-II List-I List-II (a) →C−→A−→B=0 (i) (b) →A−→C−→B=0 (ii) (c) →B−→A−→C=0 (iii) (d) →A+→B=→C (iv) Choose the correct answer from the options given below:

Match List-I with List-II

List-I List-II

(a) $\to C - \to A - \to B = 0$ (i)

(b) $\to A - \to C - \to B = 0$ (ii)

(c) $\to B - \to A - \to C = 0$ (iii)

(d) $\to A + \to B = \to C$ (iv)

Choose the correct answer from the options given below: